An improved NSGA-III procedure for evolutionary many-objective optimization

Yuan Yuan, Hua Xu, Bo Wang

科研成果: 书/报告/会议事项章节会议稿件同行评审

166 引用 (Scopus)

摘要

Many-objective (four or more objectives) optimization problems pose a great challenge to the classical Pareto-dominance based multi-objective evolutionary algorithms (MOEAs), such as NSGA-II and SPEA2. This is mainly due to the fact that the selection pressure based on Pareto-dominance degrades severely with the number of objectives increasing. Very recently, a reference-point based NSGA-II, referred as NSGA-III, is suggested to deal with many-objective problems, where the maintenance of diversity among population members is aided by supplying and adaptively updating a number of well-spread reference points. However, NSGA-III still relies on Pareto-dominance to push the population towards Pareto front (PF), leaving room for the improvement of its convergence ability. In this paper, an improved NSGAIII procedure, called θ-NSGA-III, is proposed, aiming to better tradeoff the convergence and diversity in many-objective optimization. In θ-NSGA-III, the non-dominated sorting scheme based on the proposed θ-dominance is employed to rank solutions in the environmental selection phase, which ensures both convergence and diversity. Computational experiments have shown that θ-NSGA-III is significantly better than the original NSGA-III and MOEA/D on most instances no matter in convergence and overall performance.

源语言英语
主期刊名GECCO 2014 - Proceedings of the 2014 Genetic and Evolutionary Computation Conference
出版商Association for Computing Machinery
661-668
页数8
ISBN(印刷版)9781450326629
DOI
出版状态已出版 - 2014
已对外发布
活动16th Genetic and Evolutionary Computation Conference, GECCO 2014 - Vancouver, BC, 加拿大
期限: 12 7月 201416 7月 2014

出版系列

姓名GECCO 2014 - Proceedings of the 2014 Genetic and Evolutionary Computation Conference

会议

会议16th Genetic and Evolutionary Computation Conference, GECCO 2014
国家/地区加拿大
Vancouver, BC
时期12/07/1416/07/14

指纹

探究 'An improved NSGA-III procedure for evolutionary many-objective optimization' 的科研主题。它们共同构成独一无二的指纹。

引用此